you mean -x + 3y + 6 = 0?
y = x/3 - 2
just solve for x. 1) add 3y6 to both sides 2x=3y6 2) divide both sides by 2 to get x by itself: x=3y6/2
SR-250
sqrt(45y12) = sqrt(5*9y12) = sqrt(5)*sqrt(9y12) = sqrt(5)*3y6
SR250 pre 1981
To identify the specific Yamaha model associated with a VIN like 3Y6-003079, you would typically need to refer to Yamaha's VIN decoding resources or contact a Yamaha dealer. The first characters usually indicate the model, with the "3Y6" prefix suggesting it could be part of Yamaha's ATV or motorcycle range. However, for an accurate identification, it's best to consult official Yamaha documentation or databases.
To determine the model of a Yamaha with the VIN 3Y6--003079, you would typically refer to Yamaha's VIN decoding resources or contact a Yamaha dealer, as the VIN contains specific information about the model and year. The first few characters usually indicate the manufacturer and type of vehicle. In this case, the "3Y6" prefix suggests it could be a Yamaha motorcycle, possibly from the YZF or other series, but further details would be needed for accurate identification.
There are infinitely many in each of the two curves/lines.
The VIN number 3Y6-111910 corresponds to a model of the Yugo car, specifically the Yugo GV. The first character "3" indicates the vehicle's country of origin, while the subsequent characters help identify the manufacturer and specific model. To obtain detailed specifications or more precise information, a full VIN decode would be necessary.
I'm sorry I cant graph this, because I don't have a way to show you. But, you can look on google.com, and type in 'graphing calculator'. This should help you.
If you mean: -x+3y = 6 and x+3y = 18 then by substitution x = 6 and y = 4
If you mean: 2x+3y = 6 then the coordinates are (3, 0) and (0, 2) giving the triangle an area of 3 square units
No, the expression ( x^2 + 3y^6 ) is not a linear function. A linear function is one that can be written in the form ( ax + by = c ), where ( a ), ( b ), and ( c ) are constants, and the variables ( x ) and ( y ) are to the first power. In this case, both ( x^2 ) and ( 3y^6 ) involve variables raised to powers greater than one, indicating that the function is nonlinear.